Now showing items 4-5 of 5

  • A role for generalized Fermat numbers 

    We define a Gauss factorial $N_n!$ to be the product of all positive integers up to $N$ that are relatively prime to $n\in\mathbb N$. In this paper we study particular aspects of the Gauss factorials $\lfloor\frac{n-1} ...
  • Zeros of the Wronskian of Chebyshev and Ultraspherical Polynomials 

    Dilcher, K., and K. B. Stolarsky. 1993. "Zeros of the Wronskian of Chebyshev and Ultraspherical Polynomials." Rocky Mountain Journal of Mathematics 23(1): 49-65. doi:10.1216/rmjm/1181072610
    No abstract available.